The correct answer is B.
This answer has no examples of figurative language. King wrote this line for it to be interpreted literally.
On the contraty, answers A, C and D, all contain metaphors.
C and D do not factor into characterization.
Prometheus and Frankenstein are related in the sensation that
A.
R.W. possesses advanced geographic knowledge as a result of his explorations, but he has sacrificed personal happiness to gain that knowledge.
Explanation:
RW is not entirely the focus of the novel and in fact is only a mouthpiece for the book for a small amount of the time.
The book is about Frankenstein and the monster but the theme of R W and his exploration of science counter balances quite frankly with that of Frankenstein.
Thus we can see how he has sacrificed personal happiness to gain that knowledge.
The terrible cost one pays for the sake of science is seen and compared to what is achieved for what is put up for the part and this comparison is rather dreary for him.
Answer:
Sherlock Holmes used his problem-solving skills when on many adventures and Sherlock inspired readers to search for answers to puzzling mysteries.
Explanation:
These two options seem to have the strongest closing statemnet and they are more about the book/movie
Answer:
This solution is incorrect.
Explanation:
We will use the substitution method to solve this equation.
- The first step is to isolate one of the unknowns to find the solution, in which case we will isolate the x.
Then:
x - y = 75
x = 75 + y
- In the second step, we will replace the x found in the second equation to solve the first equation.
x + y = 743
(75 + y) + y = 743
75 + 2y = 743
2y = 743 - 75
2y = 668
y = 668/2
y = 334
- In the third step, we substitute the value of y in any of the questions to find the final result:
x - y = 75
x - 334 = 75
x = 75 + 334
x = 409
Therefore, if x represents the number of tickets sold before the tournament, and y represents the number of tickets sold at the door, and as the values of x = 409 and y = 334, we can conclude that the assistant made a mistake and inverted the values.